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The question asks which quantity has the same dimension as "impuls" (impulse). Let's analyze the dimensional formula of impulse and compare it with the given options.

### Dimensional Analysis

1. **Impulse** is defined as the change in momentum, or force applied over a period of time. Its dimensional formula is:
   \[
   \text{Impulse} = \text{Force} \times \text{Time} = [M L T^{-2}] \times [T] = [M L T^{-1}]
   \]

2. Let's compare this with the dimensions of the other quantities:

   - **a. Energi (Energy):** \([M L^2 T^{-2}]\)
   - **b. Gaya (Force):** \([M L T^{-2}]\)
   - **c. Momentum (Momentum):** \([M L T^{-1}]\)
   - **d. Percepatan (Acceleration):** \([L T^{-2}]\)
   - **e. Tekanan (Pressure):** \([M L^{-1} T^{-2}]\)

### Conclusion

The correct answer is **c. Momentum (Momentum)**, as both impulse and momentum share the same dimensional formula: \([M L T^{-1}]\).

Would you like more details on dimensional analysis or have any other questions?

Here are 5 related questions that might interest you:

1. What is the difference between impulse and momentum in terms of their physical meanings?
2. How can you calculate impulse if force and time are known?
3. What is the relationship between force, mass, and acceleration?
4. How does the concept of energy relate to force and distance?
5. Can you provide examples of real-life scenarios where impulse is important?

**Tip:** Remember, dimensional analysis is a powerful tool to check the consistency of equations and understand the relationships between physical quantities!

Impuls memiliki dimensi yang sama dengan dimensi besaran ...

Learn how to solve problems involving dimensional analysis, focusing on impulse and its relation to momentum. This problem explains key physics concepts, including the dimensional formulas of impulse and momentum, and is suitable for high school students in Grades 10-12.

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